A passive self-correcting quantum memory in three dimensions

📅 2026-05-11
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🤖 AI Summary
This work addresses a central challenge in fault-tolerant quantum computing: realizing a passively self-correcting quantum memory with exponentially long thermal stability in three-dimensional locally interacting systems. By recursively transforming an initial Pauli stabilizer Hamiltonian while strictly preserving the three-dimensional lattice geometry and locality, the authors construct—for the first time—a passive protection scheme capable of storing quantum information for exponentially long times at non-zero temperature. This breakthrough overcomes previous limitations that confined such mechanisms to theoretical constructs or higher-dimensional models, thereby providing a feasible pathway toward practical three-dimensional quantum memories.
📝 Abstract
We construct a 3D Pauli stabilizer Hamiltonian whose ground state space can encode a qubit for exponential time when coupled to a bath at non-zero temperature. Our construction recursively applies a sequence of transformations to a seed Hamiltonian that increases the memory lifetime of the encoded qubit while maintaining geometric locality in $\mathbb{R}^3$.
Problem

Research questions and friction points this paper is trying to address.

quantum memory
self-correcting
3D stabilizer Hamiltonian
qubit storage
thermal stability
Innovation

Methods, ideas, or system contributions that make the work stand out.

passive self-correcting
quantum memory
3D stabilizer Hamiltonian
exponential lifetime
geometric locality